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State Estimation in Hybrid Systems with a Bounded Number of Mode Transitions in the Presence of Spurious Measurements

机译:存在杂散测量且模式转换为无穷大的混合系统的状态估计

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We consider the problem of tracking the state of a hybrid system ca-pable of performing a bounded number of mode transitions in the pres-ence of spurious, or cluttered measurements. The system is assumed tofollow, at each time, one of a predefined dynamical models. Two types ofuncertainties make the problem challenging. The first is the data uncer-tainty that follows from the fact that the true measurement of the stateis indistinguishable from the clutter measurements that do not carryuseful information. The second problem is the intrinsic model uncer-tainty. Both reasons prevent the computation of the optimal estimator.On the other hand, the mode transitions are not Markov thus rulingout the direct use of standard approaches for state estimation in clut-tered environment. We derive an efficient estimation scheme for systemsin cluttered environments capable of performing a bounded number ofmode transitions. At the heart of this scheme is a transformation of thenon-Markov model set to an equivalent Markovian one and a subsequentutilization of standard approaches matched to the new mode set. Thealgorithm’s performance is evaluated via a simulation study, and shownto outperform the standard popular approaches in a typical example.
机译:我们考虑跟踪混合动力系统状态的问题 能够在压力下执行有限数量的模式转换 虚假或混乱的测量结果。该系统假定为 每次都遵循预定义的动力学模型之一。两种类型 不确定因素使问题具有挑战性。首先是数据不确定性 从状态的真实测量得出的保留性 与无法进行的杂乱测量无法区分 有用的信息。第二个问题是内在模型不确定性 保持两种原因都妨碍了最优估计器的计算。 另一方面,模式转换不是马尔可夫,因此裁决 在群聚中直接使用标准方法进行状态估计 恶劣的环境。我们得出系统的有效估计方案 在杂乱的环境中能够执行有限数量的 模式转换。该方案的核心是对 非马尔可夫模型设置为等效的马尔可夫模型和随后的模型 与新模式集匹配的标准方法的利用率。这 通过模拟研究评估算法的性能,并显示 在一个典型的例子中胜过标准的流行方法。

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